activity
20012023
most citedKnot Tightening By Constrained Gradient Descent

72 citations · 110 across the 13 of their papers we have counts for

collaborators

13 papers

math.GT2023

Using the HOMFLY-PT polynomial to compute knot types

Eric J. Rawdon, Robert G. Scharein

The HOMFLY-PT polynomial is a link invariant which is effective in determining chiral knot and link types with small crossing numbers. In this chapter, we concentrate on knots. We…

math.GT2023★ 1 cited

An introduction to KnotPlot

Robert G. Scharein, Eric J. Rawdon

We give a brief introduction to the software KnotPlot. The goals of this chapter are twofold: 1) to help a new user get started with using KnotPlot and 2) to provide veteran users…

math.GT2020

Performance of the Uniform Closure Method for open knotting as a Bayes-type classifier

Emily Tibor, Elizabeth M. Annoni, Erin Brine-Doyle +5

The discovery of knotting in proteins and other macromolecular chains has motivated researchers to more carefully consider how to identify and classify knots in open arcs. Most def…

cond-mat.soft2020★ 1 cited

Chirality for crooked curves

Giovanni Dietler, Robert Kusner, Wöden Kusner +2

Chiral objects rotate when placed in a collimated flow or wind. We exploit this hydrodynamic intuition to construct a tensorial chirality measure for rigid filaments and curves. Th…

eess.IV2019★ 4 cited

Automated Rib Fracture Detection of Postmortem Computed Tomography Images Using Machine Learning Techniques

Samuel Gunz, Svenja Erne, Eric J. Rawdon +5

Imaging techniques is widely used for medical diagnostics. This leads in some cases to a real bottleneck when there is a lack of medical practitioners and the images have to be man…

math.GT2017

Knot Fertility and Lineage

Jason Cantarella, Allison Henrich, Elsa Magness +4

In this paper, we introduce a new type of relation between knots called the descendant relation. One knot is a descendant of another knot if can be obtained from a mini…